Free Access
Issue
ESAIM: M2AN
Volume 21, Number 3, 1987
Page(s) 465 - 485
DOI https://doi.org/10.1051/m2an/1987210304651
Published online 31 January 2017
  1. C BAIOCCHI, Estimations d’erreur dans $L^\infty $ pour les inéquations à obstacle, in « Mathematical Aspects of Finite Element Methods », Lecture Notes in Mathematics, 606, Springer Verlag, NewYork, in 1977, pp. 27-34. [MR: 488847] [Zbl: 0374.65053]
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  3. M. G. CRANDALL and L. TARTAR, Some relations between nonexpansive and order preserving mappings, Proc. Amer. Math. Soc.34 (1980), 385-390. [MR: 553381] [Zbl: 0449.47059]
  4. E. Di BENEDETTO and D. HOFF, An interface tracking algorithm for the porous medium equation, Trans, Amer. Math. Soc.284 (1984), 463-500. [MR: 743729] [Zbl: 0564.76090]
  5. M. GURTIN,R. MACCAMY and E. SOCOLOVSKY, A coordinate transformation for the porous media equation that renders the free boundary stationary, MRCTech. Rep.2560. [Zbl: 0574.76093]
  6. K. HOLLIG and M. PILANT, Regularity of the free boundary for the porous medium equation, MRC Tech. Rep.2742. [Zbl: 0621.35101]
  7. J. JEROME, Approximation of Nonlinear Evolution Systems, Academic Press,New York, 1983. [MR: 690582] [Zbl: 0512.35001]
  8. B. J. LUCIER, On nonlocal monotone difference methods for scalar conservation laws, Math. Comp. 47 (1986), 19-36. [MR: 842121] [Zbl: 0604.65061]
  9. R. H. NOCHETTO, A note on the approximation of free boundaries by finite element methods, Modélisation Math, et Anal. Num. 20 (1986), 355-368. [EuDML: 193481] [MR: 852686] [Zbl: 0596.65092]
  10. M. E. ROSE, Numerical methods for flows through porous media. I, Math.Comp. 40 (1983), 435-467. [MR: 689465] [Zbl: 0518.76078]
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